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Write an equation of the line satisfying the given conditions?

Parallel to the graph of 4x + y = 9, passes through the point at (0,- 5)

3 Answers

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  • ?
    Lv 7
    7 years ago

    Firstly, you do not need to find the gradient!

    The line parallel to 4x + y = 9 and passing through (x₀,y₀) is 4x + y = 4x₀ + y₀

    Here the point is (0,- 5) so the line is 4x + y = 4*0 + -5 which simplified is: 4x + y = -5

    This is the same form of the line you had in the question, but feel free to manipulate it into any form you require.

    Attachment image
  • 7 years ago

    y = 9 - 4x. So gradient = -4.

    Passes through (0,-5)

    y+5 = -4(x-0)

    y+5 = -4x

    y = -4x -5.

    Or straight lines always follow y=mx+c.

    y = 9 - 4x. Gradient = -4.

    Crosses y axis at -5. So c = -5.

    y = -4x -5.

  • 7 years ago

    4x + y = 9

    y = -4x + 9 which has a slope of -4.

    The equation of the parallel line is

    y - (-5) = -4(x - 0)

    y + 5 = -4x

    y = -4x - 5

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